Rainfall Characteristics and Incidence of Meteorological Droughts in Sirohi District of Rajasthan

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1 Annals of Arid Zone 53(1): 1-7, 2014 Rainfall Characteristics and Incidence of Meteorological Droughts in Sirohi District of Rajasthan A.S. Rao 1, Surendra Poonia* and D.V. Singh ICAR-Central Arid Zone Research Institute, Jodhpur , India Received: August 2013 Abstract: The rainfall characteristics and meteorological drought conditions in Sirohi District of Rajasthan were studied by analyzing the rainfall data ( ) of three tehsils namely Reodar, Sirohi and Sheoganj. Three tehsils experience 520 to 621 mm of average annual rainfall in 24 to 27 days, out of which 482 to 580 mm occurs during June to September. The lowest annual rainfall in Sirohi was 140 mm in 1901 and highest of 1578 mm in 1973, whereas at Sheoganj, it varied from 157 mm in 1918 to 1689 mm in 1973 mm and at Reodar from 54 mm in 1987 to 1495 mm in The 1-day rainfall for return periods of 5, 10, 25, 50 and 100 years was 139.1, 168.8, 205.8, and mm at Sheoganj, 156.1, 192.7, 238.3, and mm at Reodar and 169.7, 209.5, 259.0, and mm at Sirohi. The long-term annual rainfall trends showed that there was an increase at a rate 0.62 mm year -1 at Sirohi, 0.24 mm year -1 at Sheoganj and 0.85 mm year -1 at Reodar. The severe meteorological droughts occurred in 11-12% years at Sirohi and Sheoganj and in 19% years at Reodar, whereas, mild drought in 23-29% and moderate drought in 19% years at all the locations. Key words: Rainfall characteristics, meteorological drought, Sirohi District. There is a large variation in rainfall distribution observed from time to time and year to year on same place and place to place in India (Dhar et al., 1979). In India nearly 75% of the annual rainfall is received during monsoon season (June to September). Kharif crops depend upon the rainfall during the monsoon season. Rainfall characteristics of arid Rajasthan are not only influenced by monsoon circulations, but also from projected global climate changes by the Inter-governmental Panel on Climate Change (IPCC, 2007). Rainfall and its variability continues to govern crop production from the fragile eco-regions like Indian hot arid zone, which has a high human and livestock density and people largely depend on climate sensitive sectors like agriculture and animal husbandry (Rao and Roy, 2012). There are many methods available which can be applied for analysis of meteorological drought using rainfall data (Erol Keskin et al., 2011; Asati, 2012; Lala et al., 2012). Very recently Rajpoot and Kumar (2013) * poonia.surendra@gmail.com 1 Present Address: ICAR-Central Research Institute for Dryland Agriculture, Santoshnagar, Hyderabad , India studied meteorological drought using rainfall data in Satna District of Madhya Pradesh. The arid part of Sirohi District of Rajasthan is one of the most disadvantageous districts so far identified by the Planning Commission. Out of its total 5136 km 2 area nearly 40% is arid. Of this nearly 43% area is occupied by barren hills, rock outcrops and rocky/gravelly pediment and nearly 5% by settlement and water bodies. Thus only 52% area is available for agriculture, out of this 26.6% area has irrigation facility aggregating drought impact on crop production in the district (Anon., 2007). The average annual potential evapotranspiration of the area is 1449 mm compared to average rainfall of 579 mm, thus leaving a larger water deficit in the area. Bajra, guar, castor and mung are most dominant rainfed crops, and mustard, wheat, groundnut and cotton are important irrigated crops (Anon., 2008). Out of the gross cropped area during kharif cropped area constituted 59%, rabi 35% and summer 6%. Castor, mustard, wheat, guar and bajra are dominant crops of the region constituting 16.9%, 12.7%, 14.7%, 10.6% and 8.9% of the total cropped area (Anon., 2008). An attempt is made in this paper, to analyze the rainfall characteristics for identifying the meteorological droughts.

2 2 RAO et al. Materials and Methods Study area The arid part of Sirohi District, Rajasthan, occupies 3,15,934 ha area comprising Sheoganj, Sirohi and Reodar tehsils (Fig. 1). The region is located between 24º24 25 to 25º17 07 north latitudes and between 72º15 00 to 73º07 47 east longitudes. It is bounded by Pindwara and Abu Road tehsils of Sirohi District towards east, Jalore towards west, Pali District towards north, and Banaskantha District of Gujarat towards south. For the present meteorological drought study, tehsil-wise rainfall data for three stations for the period 1901 to 2012 were collected from Water Resource Department, Government of Rajastahn, Sinchai Bhawan, Jaipur. Hershfield technique was used to find the probable maximum precipitation and Gumbel s method was used to compute one day maximum rainfall for return period 5, 10, 25, 50 and 100 years for the Sirohi District. The meteorological drought over an area for a year has been defined by the India Meteorological Department as a situation when annual rainfall over an area or place is less than 75% of the normal (Table 1). The frequencies of different categories of meteorological drought are made according to a classification by the India Meteorological Department (Koteswaram, 1976, 1978; Subrahmanyam, 1967; Singh et al., 1991; Rao et al., 2007, 2013; Poonia et al., 2014). Table 1. Classification of meteorological drought based on IMD Drought category Percentage departure from normal Excess or flood More than 51% Above normal +26% to +50% Normal +25 % to 25% Below normal -26% to 50% Drought Less than 51% Return period of one day heavy falls Return period or recurrence interval is the average interval of time within which any extreme event of given magnitude will be equalled or exceeded at least once (Patra, 2001). The probability of occurrence of intense falls of rain is reflected in the length of the return period of the fall considered. Chow (1951) derived specific relationship of K and the return period (T) for different probability distributions. The theoretical value of annual maximum daily rainfall for different return periods was computed by Gumbel s method. In case of Gumbel s extreme value distribution (Gumbel, 1958), it was computed by the following equation: f(x) = 1/σ exp [-x-µ/σ - exp (-x-µ/α)] where, α = σ 6/π and µ = x α Now, Chow (1951) derived the following equation for return periods from 5 to 100 years: X t = X + σ K t..(1) where, X t = Magnitude of item with return period X = Mean of the extreme values s = Standard deviation of the series of extreme values (one day rainfall) K= Frequency factor depending on return period and length of record. K t = log log [T/(T-1)] t = Return period Weiss (1955) had also developed a table to know K values for various return periods for the length of the observed record of N years. By using K values from the table and incorporating it in the equation (1), expected 1-day rainfall for different return periods were calculated. Hershfield technique Hershfield (1961, 1965) was a pioneer who developed a statistical method for estimating probable maximum precipitation (PMP) values for small area around the world. Hershfield (1961, 1965) technique for estimating PMP is based on Chow s (1951) general frequency equation and was used to find out the 1-day maximum rainfall for different return periods based on daily rainfall events at three tehsil locations of Sirohi District. Such technique was earlier used by Samra et al. (1975) to calculate PMP over coastal Andhra Pradesh for 93 stations, Singh et al. (1991) for Kutch region of India, Rao et al. (2007 and 2013) and Poonia et al. (2014) to calculate 1-day maximum rainfall for different return periods for locations in Churu, Jhunjhunu and Hanumangarh districts of arid

3 RAINFALL CHARACTERISTICS AND INCIDENCE 3 Fig. 1. Tehsil map of Sirohi District of Rajasthan. Rajasthan. The following equation was used to estimate the probable maximum precipitation: PMP = X mean + s K m (2) where, X mean = Mean of events (1 day rainfall) s = Standard deviation of the series of extreme values K m = Frequency factor where, K m = X L (X meann-1 )/σ N-1 X L = Largest value of the 1 day rainfall series X meann-1 = Mean of the rainfall events excluding X L values σ N-1 = Standard deviation of rainfall events excluding X L value The annual rainfall trends were obtained by using linear regression technique based on the annual rainfall totals for each tehsil. Results and Discussion Rainfall characteristics The normal annual rainfall at Sirohi varied from 140 mm in 1901 to 1578 mm in 1973 with a mean of 594 mm occurring in 26 rainy days, whereas at Sheoganj, it varied from 157 mm in 1918 to 1689 mm in 1973 with a mean of 520 mm occurring in 24 rainy days and in Reodar, Table 2. Tehsil-wise rainfall characteristics of Sirohi District Station Sirohi ( ) Sheoganj ( ) Reodar ( ) Annual rainfall (mm) Annual rainy days (nos.) CV of annual rainfall (%) Seasonal rainfall (June- Sept.) (mm) Seasonal rainy days (nos.) Highest rainfall (mm) (1973) (1973) (1973) Lowest rainfall (mm) 140 (1901) 157 (1918) 54 (1987)

4 4 RAO et al. Table 3. Maximum 1-day rainfall at different stations in Sirohi District Stations Maximum one-day rainfall (mm.) Date Probable maximum precipitation values (PMP) (K=6) Sirohi August, Sheoganj September, Reodar September, it varied from 54 mm in 1987 to 1495 mm in 1973 with a mean of 621 mm occurring in 27 rainy days (Table 2). The south-west monsoon rainfall had contributed for 93% to the annual total, whereas the winter rains contributed 1% and summer rains 3% to the total. The coefficient of variation in annual rainfall for these locations varied from 46% at Sheoganj to 56% at Reodar, which indicates high interannual variability in the rainfall of the region. The long term rainfall data of the district reveal that the district experienced very poor rainfall between the period 1981 to 1991 with few exceptions in between. Thereafter, the district was fortunate to have very good spell of rainfall for consecutive 7 years from 1992 to The district experienced severe drought during 1901, 1918, 1987 and 2002, when rainfall was 76, 73, 72 and 68% less than mean annual rainfall. Very recently the years 2008 and 2009 were the drought years with rainfall being 51% less than mean annual rainfall. The years 1917, 1973 and 1990 were the best with annual rainfall exceeding mean annual rainfall by 114, 168 and 140%. A study of the intensity of rainfall and its variability would be of extreme importance both for the purpose of assessing the water harvesting potential of a district as well as for planning soil conservation measures. From the daily rainfall data ( ), the highest rainfall intensities in a day during each year at all stations were taken to calculate PMP values using Hershfield (1961, 1965) technique as adopted by Samra et al. (1975) of extreme values. The extreme rainfall events recorded in Sirohi District showed that 1-day highest was between mm at Reodar on 8 th September 1992 to mm at Sirohi on 14 th August, 1941 and the probable maxiumum 1-day rainfall was between mm at Sheoganj to mm at Sirohi (Table 3). The one-day rainfall indicates that even though the district receives less annual rainfall, occasional cloud bursts associated with monsoon depression and trough movements occur over the district. Such intensive short period rainfall causes excessive runoff and damage to agricultural crops. Knowledge on PMP values is very useful for planning in constructional civil works like roads, bridges, buildings and dams, etc. The probability of the occurrence of intense falls is reflected on the length of the return period of the fall considered. In order to work out the 1-day rainfall values for different return periods from years calculated by the formula given by Chow (1964). The 1-day rainfall in Sirohi District for different return periods of 5, 10, 25, 50 and 100 years are presented in Table 4. These return periods of rainfall amounts can be used to design capacity of water harvesting structures. The 1-day rainfall was lowest at Sheoganj (139.1 mm, mm, mm, mm and mm) and highest at Sirohi (169.7 mm, mm, mm, mm and mm) and at Reodar (156.1 mm, mm, mm, mm and mm) for all return periods (5, 10, 25, 50 and 100 years). The extreme rainfall records at these three locations showed higher rainfall (Table 3) than that computed values for all return periods (Table 4). These return period rainfall values also showed that there is plenty of scope for water harvesting and reuse for cultivation of crops. These values show a substantial increase on the 100 year return period values and must therefore have a very low probability of occurrence. It is very difficult to judge how realistic these values are, but they are of course the estimated upper limits to the likely samples of rainfalls. Table 4. Return period of 1-day rainfall (mm) in Sirohi District Station Return period (years) Sirohi Sheoganj Reodar

5 RAINFALL CHARACTERISTICS AND INCIDENCE 5 Fig. 2. Annual rainfall recorded at different locations in Sirohi District. The long-term trends in the annual rainfall ( ) of three tehsil locations of Sirohi District (Fig. 2) have shown that there is a marginal increase in annual rainfall of the district. The rate of increase in the annual rainfall was 0.62 mm year -1 at Sirohi, 0.24 mm year -1 at Sheoganj and 0.85 mm year -1 at Reodar. Meteorological droughts The frequency of years with meteorological drought (severe, moderate and mild), normal rainfall, above averege and excess rainfall at Sirohi, Sheoganj and Reodar during 1901 to 2012 are shown in Fig. 3. Severe drought occurred in 12% years at Sirohi, 11% at Sheoganj and 18% years at Reodar, whereas, moderate drought in 19% years at Sirohi, 19% at Sheoganj and 18% years at Reodar. The mild drought in 26% years at Sirohi, 28% at Sheoganj and 21% years at Reodar. Normal rainfall in 18% years at Sirohi, 21% years at Sheoganj and 20% years at Reodar, and above normal to excessive rainfall leading to flood occurred in 26% years at Sirohi compared to 22% years at Sheoganj and 23% years at Reodar (Fig. 3). The drought frequency was highest during the decade with 6 out of 10 years recording moderate to severe drought and no drought was recorded during at Sirohi and Sheoganj. The excessive rainfall

6 6 RAO et al. conditions occurred leading to flood during 1941, 1944, 1975 and 1950, when rainfall was 73, 137, 77 and 50% above mean annual rainfall. Similarly during decade , the years 1973, 1975, 1976 and 1979 were the best with rainfall exceeded mean annual rainfall by 168, 66, 91 and 40%, respectively. Comparing the average rainfall during the periods and , it is observed that the rainfall has decreased from 597 mm to 572 mm at Sirohi whereas; it has increased from 520 mm to 523 mm at Sheoganj. References Fig. 3. Per cent years with drought, normal and excessive rainfall conditions at Sirohi, Sheoganj and Reodar ( ). Anonymous Zila Snakhikiya Roop Rekha, 2005, Sirohi Zila. Arthik avam Sankhikiya Nidesalaya, Rajasthan, Jaipur, p Anonymous Statistical Abstract, Rajasthan, Directorate of Economics and Statistics, Rajasthan, Jaipur, p Asati, S.R Analysis of rainfall data for drought investigation at Brahmapuri (MS). International Journal of Life Sciences Biotechnology and Pharma Research 1(4): Chow, V.T A general formula for hydrologic frequency analysis. Transactions American Geophysical Union 32: Chow, V.T Hand Book of Applied Hydrology. McGraw Hill Book Co., New York, USA. Dhar, O.N., Rakhecha, P.R. and Kolkarni, A.K Rainfall study of severe drought year of India. Proceedings of International Symposium in Hydrological Aspect of Drought, New Delhi. pp Erol Keskin, M., Özlem Terzi, Dilek Taylan, E. and Küçükyaman, D Meteorological drought analysis using artificial neural networks. Scientific Research and Essays 6(21): Gumbel, E.J Statistics of Extremes. Columbia University Press, New York, p Hershfield, D.M Estimating the probable maximum precipitation. Proceedings American Society of Civil Engineers, Journal Hydraulics Division 87(HY5): Hershfield, D.M Method for estimating probable maximum precipitation. Journal American Waterworks Association 57: IPCC, Cambridge, Climate Change The Physical Science Basis. Contribution of the Working Group I to the Fourth Assessment Report of the Intergovernmental Panel on Climate Change (Eds. S. Solomon, D. Qin, M. Manning, Z. Chen, M. Marquis, K.B. Averyt, M. Tignor and H.L. Miller). Cambridge University Press, Cambridge, UK. 996 pp. Koteswaram, P Climatic studies of droughts in Asiatic monsoon, particularly India. Proceedings of National Science Academy 54: Koteswaram, P Meteorology and climatology of the Rajasthan desert. Proceedings of Indian National Science Academy 44: Lala, I.P., Ray, Bora, P.K., Ram, V., Singh, A.K., Singh, R. and Feroze, S.M Meteorological drought assessment in Barapani, Meghalaya. Journal of Indian Water Resources Society 32(1-2): Patra, P.C Hydrology and Water Resources Engineering. Narosa Publishing House Pvt. Ltd., New Delhi. Poonia, S., Rao, A.S. and Singh, D.V Rainfall characteristics and meteorological drought in Hanumangarh district of arid Rajasthan. Annals of Plant and Soil Research 16(4):

7 RAINFALL CHARACTERISTICS AND INCIDENCE 7 Rajpoot, P.S. and Kumar, A Assessment of meteorological drought in Satna District, MP, India. Universal Journal of Environmental Research and Technology 3(5): Rao, A.S. and Poonia, S Characteristics features of rainfall and meteorological droughts in Jhunjhunu district of arid Rajasthan. Annals of Arid Zone 52(1): 1-6. Rao, A.S. and Roy, M.M Weather Variability and Crop Production in Arid Rajasthan. ICAR-Central Arid Zone Research Institute, Jodhpur, India, 70 p. Rao, A.S., Purohit, R.S. and Mertia, R.S Rainfall characteristics and crop production in Churu district of western Rajasthan. Annals of Arid Zone 46: Samra, P.B.S., Kailasanathan, K. and Rao, G.G.S.N Analysis of maximum precipitation over coastal Andhra Pradesh. Proceedings of the Second World Congress, International Water Resources Association, New Delhi 3(4): Singh, R.S., Ramakrishna, Y.S. and Purohit, R.S Rainfall characteristics analysis of Kutch (Gujarat) region of India. Annals of Arid Zone 30(2): Subrahmanyam, V.P Incidence and Spread of Continental Drought, WMO/IHD Rep. No. 2, WMO, Geneva, Switzerland. Weiss, L.L A nomogram based on the theory of extreme values for determining values for various return periods. Monthly Weather Review, Washington 83: Printed in March 2015

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